Euclidean isometry
Summary
A Euclidean isometry is a map of a Euclidean space to itself that keeps the distance between each two points. Translations, rotations and reflections are examples. The Euclidean isometries of form the Euclidean group.
What this node needs for W1
- an inventory row: the row of the inventory that the node accounts for (0 of 1)
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What depends on this
5 nodes use this node, directly or through other nodes.
- Reflection in a line or plane 027MBSVPY3
- Euclidean group 0H3YY8CPKH
- Classification of isometries of the plane 0P0XDY9FZN
- Translation 0R5QPQ3AGJ
- Rotation 0XNZWJ96HK
Sources
- Web https://en.wikipedia.org/wiki/Euclidean_plane_isometry, Formal definition
- Web https://en.wikipedia.org/wiki/Euclidean_group, lead section
What links here
Used by
- Reflection in a line or plane 027MBSVPY3
- Euclidean group 0H3YY8CPKH
- Classification of isometries of the plane 0P0XDY9FZN
- Translation 0R5QPQ3AGJ
- Rotation 0XNZWJ96HK
Definitions
- Euclidean isometry 0NXJM01QX1